The purpose of this note is to show that \(m_{sp}\)  and \(m_{o}\)  are determinantal measures with explicit correlation kernels, in analogy with Okounkov's Schur measure [1]}. We also give two applications: one to the study of certain Toeplitz+Hankel determinants that previously appeared in random matrix theory, and the second of an asymptotic nature where the KPZ-type kernels Airy\(_{2 \rightarrow 1}\)  and a certain dual appear.
